Geometry.Net - the online learning center
Home  - Scientists - Artin Emil

e99.com Bookstore
  
Images 
Newsgroups
Page 5     81-86 of 86    Back | 1  | 2  | 3  | 4  | 5 
A  B  C  D  E  F  G  H  I  J  K  L  M  N  O  P  Q  R  S  T  U  V  W  X  Y  Z  

         Artin Emil:     more books (82)
  1. Modern higher algebra: Galois theory. Summer 1947 by Emil Artin, 1948
  2. RINGS WITH MINIMUM CONDITION by Emil, Nesbitt, Cecil J., and Thrall, Robert M. Artin, 1948-01-01
  3. Lectures on modern higher algebra: Part I, Galois theory, New York University, Summer, 1947 by Emil Artin, 1947
  4. Algebraic numbers and algebraic functions I,: Princeton University, New York University. 1950-51 by Emil Artin, 1951
  5. Elements of algebraic geometry;: Lectures by Emil Artin, 1955
  6. Rings with minimum condition, by Emil Artin, 1944
  7. Algebraic Numbers and Algebraic Functions by Emil Artin, 2005
  8. Lecture notes covering the theory of valuation, local class field theory, the elements of algebraic number theory and the theory of algebraic function fields of one variable by Emil Artin, 1951
  9. Galois Theory by Emil Artin, 1971
  10. Selected topics in geometry,: Part I. Lectures, New York University, Fall 1954 by Emil Artin, 1954
  11. Modern higher algebra;: Galois theory lectures given in summer, 1947 by Emil Artin, 1947
  12. Modern developments in algebra by Emil Artin, 1953
  13. Calculus & Analytic Geometry by Emil Artin, 1957
  14. Selected topics in geometry: Lectures by Emil Artin, 1955

81. Hans Zassenhaus
physics. However under the inspiration of his teachers emil Artinand Erich Hecke, his interests shifted to mathematics. Already
http://www.math.ohio-state.edu/history/biographies/zassenhaus/
Hans Julius Zassenhaus
Emil Artin and Erich Hecke , his interests shifted to mathematics. Already as a student, Zassenhaus established himself as a serious mathematician. Among other things he found a new and beautiful proof (cf. ) of the Jordan theorem via the celebrated Zassenhaus (butterfly) lemma. In his 1934 dissertation (cf. ), written under Artin's supervision, he classified 3-fold transitive permutation groups whose elements are determined by their resrtictions to three points. From 1934 to 1936 Zassenhaus worked at the University of Rostock, where he completed the first draft of his book on group theory (cf. ), based on Artin's lectures, which became an instant classic. In 1936 he was appointed Artin's assistant at Hamburg, where he remained for the next four years, despite the ouster of Artin by the Nazis. There he completed his habilitation (cf. ) on Lie rings of prime characteristic. In 1940, resisting intense pressure to join the Nazi party as a condition for retaining his position, he resigned and joined the German navy, where he worked as a meteorologist throughout World War II. After the war he returned to Hamburg, where he was appointed chairman of the mathematics department. In 1949 he accepted a professorship at McGill University in Montreal, a position he retained for ten years. In 1959 he joined the faculty at the University of Notre Dame, where he also became the Director of the Computing Center. In 1963 he moved to The Ohio State University, at the behest of Arnold Ross, who had just become chairman after holding the same position at Notre Dame.

82. Publimath : Liste Auteurs A
ArtinEmil; Asmane Naïma; Asselain-Missenard Claudie; Association Groupe
http://publimath.irem.univ-mrs.fr/autA.htm
Liste Auteurs A A B C D ... Azoulay Elie

83. BIBCYT Autor: Alejandría BE 4.7.1.7r
Vidal, R. Teoria de Galois. *Back-end Alejandría BE 4.7.1.7r *
http://bibcyt.ucla.edu.ve/cgi-win/be_alex.exe?Autor=Rodriguez Vidal, R.&Nombrebd

84. LBS Der UB Tübingen - Mathematik - Algebra
Lehrbuchsammlung Nachweis in OPAC / Ausleihsystem; (Algebra / ausgearb.
http://opac.ub.uni-tuebingen.de/lbs/math/mathG.html
Lehrbuchsammlung
Mathematik Algebra (math G ff. (math G 1000 ff.
  • Kleene, Stephen Cole : Introduction to metamathematics / by Stephen Cole Kleene. - 9. rep.. - Groningen : Wolters-Noordhoff, 1988. - X, 550 S.; (engl.) ; (Bibliotheca mathematica ; 1) ; ISBN 0-7204-2103-9, 0-444-10088-1
    Signatur: math G 1001 Auflage 9 ; Lehrbuchsammlung
    Nachweis in OPAC / Ausleihsystem

  • Kunz, Ernst : Algebra / Ernst Kunz. - Braunschweig : Vieweg, 1991. - X, 254 S. : graph. Darst.; (dt.) ; (Vieweg-Studium ; 43 : Aufbaukurs Mathematik) ; ISBN 3-528-07243-1
    Signatur: math G 1002 ; Lehrbuchsammlung
    Nachweis in OPAC / Ausleihsystem

  • Signatur: math G 1501-1 Auflage 2 ; Lehrbuchsammlung
    Nachweis in OPAC / Ausleihsystem

  • ; Band: 1 ; - 3. Aufl. - 1996. - 346 S. - (Spektrum-Hochschultaschenbuch); (dt.) ; ISBN 3-86025-397-2
    Signatur: math G 1501-1 Auflage 3 ; Lehrbuchsammlung
    Nachweis in OPAC / Ausleihsystem
  • ; Band: 2 ; (1990). - X, 386 S.; (dt.) ; ISBN 3-411-14801-2
  • Signatur: math G 1501-2 ; Lehrbuchsammlung
  • Signatur: 28 A 658-2 ; Allgemeiner Lesesaal (math K 052) Nachweis in OPAC / Ausleihsystem
  • Ihringer, Thomas
  • 85. LBS Der UB Tübingen - Mathematik - Zahlentheorie

    http://opac.ub.uni-tuebingen.de/lbs/math/mathF1500.html
    Lehrbuchsammlung
    Mathematik Zahlentheorie (math F 1500 ff.

  • Signatur: math F 1501 ; Lehrbuchsammlung
  • Signatur: 35 A 20256 ; Allgemeiner Lesesaal (math H 105)
    Nachweis in OPAC / Ausleihsystem

  • Bundschuh, Peter
    Signatur: math F 1502 Auflage 4 ; Lehrbuchsammlung
    Nachweis in OPAC / Ausleihsystem

  • Scheid, Harald : Zahlentheorie / von Harald Scheid. - Mannheim : BI-Wiss.-Verl., 1991. - 498 S. : graph. Darst.; (dt.) ; ISBN 3-411-14841-1
  • Signatur: 31 A 2903
  • Signatur: math F 1503 ; Lehrbuchsammlung
    Nachweis in OPAC / Ausleihsystem

  • Schwarz, Friedrich
    Signatur: math F 1504 ; Lehrbuchsammlung Nachweis in OPAC / Ausleihsystem
  • Hasse, Helmut
  • Signatur: math F 1506 Auflage 2 ; Lehrbuchsammlung
  • Signatur: 5 A 206:3 ; Allgemeiner Lesesaal (math H 052)
  • Signatur: 5 A 206:1
  • Signatur: 5 A 206:2 Nachweis in OPAC / Ausleihsystem
  • Borevic, Zenon I.
  • Signatur: math F 1508 ; Lehrbuchsammlung
  • Signatur: 6 A 4077:1
  • Signatur: 6 A 4077:2 ; Allgemeiner Lesesaal (math H 052) Nachweis in OPAC / Ausleihsystem
  • Moenkemeyer, Rudolf Signatur: math F 1509 ; Lehrbuchsammlung Nachweis in OPAC / Ausleihsystem
  • Gundlach, Karl-Bernhard
  • 86. °¨«Â·G±Ð±Â¨Æ²¤
    The summary for this Chinese (Traditional) page contains characters that cannot be correctly displayed in this language/character set.
    http://www.math.ntu.edu.tw/library/history/bib_wmaak.htm
    °¨«Â·G±Ð±Â¨Æ²¤ Professor Dr.Hans-Ludwig Schreiber Á¿­z
    ( ¼w°êGottingen¤j¾Ç®Õªø ) ´¿«T§»Ä¶
    Ball
    °¨«Â·G¡] Wilhelm Maak ¡A ¡^²z¾Ç³Õ¤h¬O­ô¤B®Ú¡] Gottingen ¡^¤j¾Ç°h¥ð¼Æ¾ÇÁ¿®y±Ð±Â¡A¥L¦b¤@¤E¤E¤G¦~¤»¤ë¤»¤é¡A¤K¤Q·³¥Í¤é¤£¤[«e¡A³u¥@©ó­ô¤B®Ú¡C °¨«Â·G¦b¤@¤E¤@¤T¦~¥X¥Í©óº~³ù¡A¤÷¿Ë¬O­Ó»È¦æ¦æ­û¡C¥L¤´¦b¤¤¤p¾Ç®É¡A´N©M¸û¦~ªøªº Emil Artin ¦³¿Ë±Kªº¤Í½Ë¡A¨º®É Emil Artin ¬Oº~³ù¤j¾Çªº±Ð±Â¡C¦]¦¹¥L«á¨Ó«Ü¦ÛµMªº¥H¼Æ¾Ç¬°¥D­×¬ì¥Ø¡A°Æ¬ì¬°ª«²z»P­õ¾Ç¡C¥Lªº¨D¾Ç¦aÂI¬Oº~³ù»P­ô¥»«¢®Ú¡C °¨¤ó¤G¤Q¤T·³®É´N¤w¦bº~³ù¨ú±o³Õ¤h¾Ç¦ì¡A«ü¾É±Ð±Â¬O¼Æ½×¾Ç®a Erich Hecke ¡A½×¤å¥DD¥X¦Û©ó­ô¥»«¢®Úªº Harald Bohr Habilitation ¡^«á¡A´¿ªA°È¤_®ü±o³ù¡Aº~³ù¡A¤Î¼Ú§B§dªk«¢¡] Oberwolfach °¨¤ó¦b¾Ç®É¥D²¼¨ü Hecke ©M Artin ªº¼vÅT¡A¥L­Ì¨â¦ì¦U¥Nªí¤£¦Pªº¤è¦V¡A Hecke ¤@ª½­P¤O©ó¼Æ¾Ç¤Wªº°ò¥»°ÝD¡A¦Ó°¨¤ó«o±q Artin ¾Ç¨ì©â¶H¡AÀu¬ü¥¹Â²µuªº§Î¦¡³¡¤À¡C¥L«D±`ÁA¸Ñ¼Æ¾Ç¤º¦¹¨â³¡¤Àªºµ²¦X¡C³o¦b¥Lªº³Õ¤h½×¤å¤¤´N¤w¥i¬Ý¥X¡G·í®É¤åÄm¤´·¥¨ãÅ骺°Q½×¬p¶g´Á¨ç¼Æ¡A¦Ó¥L«o±N¤§©â¶H¤Æ¨Ï±o¤]¯à¦b¸s¡]«á¨Ó¬Æ¦Ü¦b¥b¸s¡^¤W¸ÑÄÀ¡C Kronecker ¹Gªñ©w²zªº±À¼s¡A¥H¤Î Tannaka ¹ï°¸©w²zªºµý©ú§¡¥H¬p¶g´Á¨ç¼Æ¬°¥»¡C °¨¤óªº²Ä¤G­Ó¬ã¨s»â°ì¬°¿n¤À´X¦ó¡C¬°¤F´M¨Dªí­±¿n¤Àªº¤@¯ë¤Æ¡A¥L«Ø¥ß¤F Stokes ¤½¦¡ªº¿n¤À´X¦ó·N¸q¡C¦b¦¹¥L¤@ª½­«µøªø«×»PÅé¿nªº´ú«×ªk¡F¦]¦Ó±o¨ì´ú©wªÍÅé¿n¡] Lunggenvolumina ¡^ªº¹ê»Ú¤èªk¡C Hecke »P Bohr ªº¬ã¨s»â°ì¡C¥L¦b¼Ò¸s¤W¤Þ¤J¤F¬p¦Û¦u¨ç¼Æ¡] Automorphe Funktionen Darstellung ¡^µ²¦X¤F°_¨Ó¡C¦¹D¥Ø¤Þ°_¥L¹ï´X¥G©Ò¦³¼Æ¾Ç¦U¤j¤ä¼vÅTªº¿³½ì¡A¥B¥Ñ¥Lªº¾Ç¥Í©¹¦U¤£¦P¤è¦V±À¼s¡C¥Ñ¥L¹ï¬p¦Û¦u¨ç¼Æªº³Ìªñ¬ã¨s¬Ý¨Ó¡A°¨¤ó¤£Ä@¥u­­©ó¼Æ¾Ç¤§¤À¤ä¤º¡A¦Ó­nµø¼Æ¾Ç¬°¤@¾ãÅé¡A¥B¤£¦P·N¹L¤Àªº§½­­¤Æ¡C¦]¦¹¥Ø«e¥Lªº¾Ç¥Í¤]¦b¦U¤£¦P¼Æ¾Ç»â°ì¤¤¤u§@¡C

    A  B  C  D  E  F  G  H  I  J  K  L  M  N  O  P  Q  R  S  T  U  V  W  X  Y  Z  

    Page 5     81-86 of 86    Back | 1  | 2  | 3  | 4  | 5 

    free hit counter